Find the degree of this polynomial. 6u^7 − 7u^6 − 10u^2 + 1 _____

Identify Highest Power: Identify the highest power of the variable in the polynomial. The polynomial given is 6u^7 − 7u^6 − 10u^2 + 1. To find the degree, we look for the term with the highest exponent on the variable u. The term with the highest power of u is 6u^7.Determine Degree: Determine the degree of the polynomial. Since the term with the highest power of u is 6u^7, the degree of the polynomial is 7.

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Find the degree of this polynomial. $\newline$ $6u^7 - 7u^6 - 10u^2 + 1$ $\newline$ _____

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Q. Find the degree of this polynomial.

\newline

6u^7 - 7u^6 - 10u^2 + 1

\newline

_____

Identify Highest Power: Identify the highest power of the variable in the polynomial. The polynomial given is $6u^7 - 7u^6 - 10u^2 + 1$ . To find the degree, we look for the term with the highest exponent on the variable $u$ . The term with the highest power of $u$ is $6u^7$ .
Determine Degree: Determine the degree of the polynomial. $\newline$ Since the term with the highest power of $u$ is $6u^7$ , the degree of the polynomial is $7$ .